avltree

package module
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Published: Dec 18, 2023 License: BSD-3-Clause Imports: 1 Imported by: 0

README

AVL tree for key-value store

This package implements an AVL tree for key-value store.

What is an AVL tree?

An AVL tree is a self-balancing binary search tree.

Features

Feature Implemented
Insertion yes
Deletion yes
Searching yes
Get inorder successor yes
Get inorder predecessor yes
Inorder traversal yes
Preorder traversal yes
Postorder traversal yes
Balancing yes (AVL)
Serialization no

Documentation

Overview

Example
package main

import (
	"fmt"

	"github.com/somebadcode/avltree"
)

func main() {
	tree := avltree.New[int, string](1)

	tree.Insert(45, "rabbit")
	tree.Insert(10, "sparrow")
	tree.Insert(87, "capybara")
	tree.Insert(90, "pig")
	tree.Insert(89, "dog")
	tree.Insert(33, "cat")
	tree.Insert(29, "tiger")
	tree.Insert(55, "lion")

	tree.InorderTraversal(func(k int, s string) bool {
		fmt.Println(k, s)

		return true
	})

	fmt.Println("Tree size:", tree.Size())

}
Output:

10 sparrow
29 tiger
33 cat
45 rabbit
55 lion
87 capybara
89 dog
90 pig
Tree size: 8

Index

Examples

Constants

View Source
const DefaultThreshold = 1

DefaultThreshold is optimal for fast searching.

Variables

This section is empty.

Functions

This section is empty.

Types

type AVLTree

type AVLTree[K cmp.Ordered, V any] struct {
	// contains filtered or unexported fields
}

AVLTree is a self-balancing binary search tree.

func New

func New[K cmp.Ordered, V any](threshold int) *AVLTree[K, V]

New returns an AVL tree. The threshold is used for balancing. Higher value means faster inserts and deletes but slower searches. Recommended value is DefaultThreshold.

func (*AVLTree[K, V]) Delete

func (tree *AVLTree[K, V]) Delete(key K)

func (*AVLTree[K, V]) InorderPredecessor

func (tree *AVLTree[K, V]) InorderPredecessor(key K) (K, V, bool)

InorderPredecessor returns the key and value of the inorder predecessor of the specified key.

func (*AVLTree[K, V]) InorderSuccessor

func (tree *AVLTree[K, V]) InorderSuccessor(key K) (K, V, bool)

InorderSuccessor returns the key and value of the inorder successor of the specified key.

func (*AVLTree[K, V]) InorderTraversal

func (tree *AVLTree[K, V]) InorderTraversal(visitFunc VisitFunc[K, V])

InorderTraversal will do an inorder traversal of the whole tree.

func (*AVLTree[K, V]) Insert

func (tree *AVLTree[K, V]) Insert(key K, value V)

func (*AVLTree[K, V]) PostorderTraversal

func (tree *AVLTree[K, V]) PostorderTraversal(visitFunc VisitFunc[K, V])

PostorderTraversal will do a postorder traversal of the whole tree.

func (*AVLTree[K, V]) PreorderTraversal

func (tree *AVLTree[K, V]) PreorderTraversal(visitFunc VisitFunc[K, V])

PreorderTraversal will do a preorder traversal of the whole tree.

func (*AVLTree[K, V]) RootKey

func (tree *AVLTree[K, V]) RootKey() K

RootKey returns the key of the root node.

func (*AVLTree[K, V]) Search

func (tree *AVLTree[K, V]) Search(key K) (V, bool)

func (*AVLTree[K, V]) Size

func (tree *AVLTree[K, V]) Size() uint

Size returns the amounts of nodes in the tree.

type Node

type Node[K cmp.Ordered, V any] struct {
	Key    K           `json:"k,omitempty"`
	Value  V           `json:"v,omitempty"`
	Left   *Node[K, V] `json:"l,omitempty"`
	Right  *Node[K, V] `json:"r,omitempty"`
	Height int         `json:"h,omitempty"`
}

func (*Node[K, V]) HasSingleChild

func (node *Node[K, V]) HasSingleChild() bool

func (*Node[K, V]) IsLeaf

func (node *Node[K, V]) IsLeaf() bool

type VisitFunc

type VisitFunc[K cmp.Ordered, V any] func(K, V) bool

VisitFunc is used when traversing the tree. The function will be called with the key and value. The traversal can be stopped by returning false.

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